Flip a Coin 3 Times
Simulate 3 sequential or simultaneous coin flips. Determine Best of 3 dispute winners and explore the complete 8-outcome sample space.
3-Flip Combinatorial Decision Tree & Tournament Paths
The 8 Permutations of 3 Coin Flips ($2^3 = 8$)
Every sequential toss generates one of eight equally likely outcomes, each with a probability of $P = 1/8 = 12.50\%$:
Explore Higher-Order Sequential & Multi-Coin Silos
Need larger sample sizes for statistical simulations or esports tournaments? Use our 100 coin toss generator to simulate large Bernoulli batches or return to the 3D core coin flipper for individual custom tosses.
Frequently Asked Questions
What are all 8 possible outcomes when flipping a coin 3 times?
Because each flip has 2 possible states, 3 sequential flips generate 2^3 = 8 distinct permutations: HHH, HHT, HTH, HTT, THH, THT, TTH, and TTT. Each individual 3-flip sequence has an exact 1/8 (12.50%) theoretical probability.
What is the probability of winning a 'Best of 3' coin toss?
In a best 2 out of 3 contest, you must win at least 2 flips. There are 4 winning sequences (HHH, HHT, HTH, THH) out of 8 total possibilities. Therefore, the probability of winning a best of 3 series is exactly 4/8 = 50.00%.
Is 'Best of 3' fairer than a single coin flip?
Mathematically, both a single flip and a Best of 3 series have an exact 50.0% theoretical probability of winning. However, Best of 3 reduces the psychological feeling of abruptness in high-stakes dispute resolution.